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Statement 1: -

the statement says \(xy = integer^2\)

If x is 2 and y is 2, then xy = 4

But if x is 28 and y is 7, then xy = 196

Clearly we can have multiple values of y, hence INSUFFICIENT

Statement 2: -

\(600/100*x\) = \(200/100*y\)

\(3x=y\)

clearly, we can have multiple values of y, hence INSUFFICIENT

Combining statement 1 and statement 2

\(3x^2 = integer^2\)

Now if x is 3, then \(3^3 = integer^2\) ---> which is not possible
if x is \(3^2\), then \(3^5 = integer^2\) ---> which is not possible

Therefore x has to be \(\sqrt{3}\) and y is \(3*\sqrt{3}\)

Answer is C. SUFFICIENT

hi pikolo2510

there are other possibilities as well

if \(x=3\sqrt{3}\)

then \(3x^2=3*9*3=81\)
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pikolo2510
Statement 1: -

the statement says \(xy = integer^2\)

If x is 2 and y is 2, then xy = 4

But if x is 28 and y is 7, then xy = 196

Clearly we can have multiple values of y, hence INSUFFICIENT

Statement 2: -

\(600/100*x\) = \(200/100*y\)

\(3x=y\)

clearly, we can have multiple values of y, hence INSUFFICIENT

Combining statement 1 and statement 2

\(3x^2 = integer^2\)

Now if x is 3, then \(3^3 = integer^2\) ---> which is not possible
if x is \(3^2\), then \(3^5 = integer^2\) ---> which is not possible

Therefore x has to be \(\sqrt{3}\) and y is \(3*\sqrt{3}\)

Answer is C. SUFFICIENT

Combining both statements gives integer = y/√3

y can take multiple values like √3 or 2*√3

Correct ans: E
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pikolo2510
Statement 1: -

the statement says \(xy = integer^2\)

If x is 2 and y is 2, then xy = 4

But if x is 28 and y is 7, then xy = 196

Clearly we can have multiple values of y, hence INSUFFICIENT

Statement 2: -

\(600/100*x\) = \(200/100*y\)

\(3x=y\)

clearly, we can have multiple values of y, hence INSUFFICIENT

Combining statement 1 and statement 2

\(3x^2 = integer^2\)

Now if x is 3, then \(3^3 = integer^2\) ---> which is not possible
if x is \(3^2\), then \(3^5 = integer^2\) ---> which is not possible

Therefore x has to be \(\sqrt{3}\) and y is \(3*\sqrt{3}\)

Answer is C. SUFFICIENT

hi pikolo2510

there are other possibilities as well

if \(x=3\sqrt{3}\)

then \(3x^2=3*9*3=81\)


Aaah! Yes, got it. thank you

Answer will be E
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